Agno

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Are all zeros of $\Gamma(s) \pm \Gamma(1-s)$ on a line with real part = $\frac12$ ?

nt.number-theory gamma-function

apr 18 12 at 16:33 Lavender Honey 6,044●1●30●69

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Are the ‘semi’ trivial zeros of $\zeta(s) \pm \zeta(1-s)$ all on the critical line?

mar 4 12 at 5:42 Agno 1,167●3●11

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778

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Values where infinite products of primes and composites are equal

nt.number-theory prime-numbers

may 18 at 22:22 Fortuna 1

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312

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The distribution of balls in a Bean Machine that omits all the “prime pegs”?

nt.number-theory

feb 17 at 2:49 Aaron Meyerowitz 11.8k●1●10●31

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250

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Is there a connection between the closed forms of these two infinite products?

nt.number-theory riemann-zeta-function riemann-hypothesis

mar 12 at 15:41 Agno 1,167●3●11

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412

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What happens to $\zeta(s)$ when all its $\Im(\rho_n)$ are “scaled” linearly?

nt.number-theory riemann-zeta-function riemann-hypothesis

dec 16 at 13:11 Agno 1,167●3●11

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419

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A closed form of infinite products of complex zeros involving $\Im(\rho_n)$. Does a proof of this closed form imply RH?

nt.number-theory riemann-zeta-function riemann-hypothesis

jan 10 at 6:56 Agno 1,167●3●11

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305

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Viète’s generalized infinite product yielding other converging values?

nt.number-theory cv.complex-variables

dec 3 11 at 17:23 Gerald Edgar 15.4k●1●29●67

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Non trivial zeros of the Zeta function

nt.number-theory ca.analysis-and-odes

aug 11 11 at 7:51 Agno 1,167●3●11

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392

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Are all zeros of ζ^{k}(s)±ζ^{k}(1−s) on the critical line (k=k-th derivative)?

nt.number-theory riemann-zeta-function riemann-hypothesis

apr 10 12 at 15:23 Agno 1,167●3●11

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What happens to $\zeta(s)$ when all its $\Im(\rho_n)$ are “scaled” linearly?

Is there a connection between the closed forms of these two infinite products?

Are the ‘semi’ trivial zeros of $\zeta(s) \pm \zeta(1-s)$ all on the critical line?

Deriving the Riemann non-trivial zeros from $\zeta_{H}(s,a) + \zeta_{H}(s,1-a)$

Are all zeros of ζ^{k}(s)±ζ^{k}(1−s) on the critical line (k=k-th derivative)?

Values where infinite products of primes and composites are equal

Non trivial zeros of the Zeta function (3)

Does there exist a closed form for the factors of this infinite product ?

A closed form of infinite products of complex zeros involving $\Im(\rho_n)$. Does a proof of this closed form imply RH? (2)

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Questions

Are all zeros of $\Gamma(s) \pm \Gamma(1-s)$ on a line with real part = $\frac12$ ?

Are the ‘semi’ trivial zeros of $\zeta(s) \pm \zeta(1-s)$ all on the critical line?

Values where infinite products of primes and composites are equal

The distribution of balls in a Bean Machine that omits all the “prime pegs”?

Is there a connection between the closed forms of these two infinite products?

What happens to $\zeta(s)$ when all its $\Im(\rho_n)$ are “scaled” linearly?

A closed form of infinite products of complex zeros involving $\Im(\rho_n)$. Does a proof of this closed form imply RH?

Viète’s generalized infinite product yielding other converging values?

Non trivial zeros of the Zeta function

Are all zeros of ζ^{k}(s)±ζ^{k}(1−s) on the critical line (k=k-th derivative)?

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